Now, we know that in order to get 85% of the original height, we have to multiply it by 0.85

Now, we can do this for every bounce, and calculate the final height by adding an extra 0.85

If we were to calculate the final height of the third bounce, we would have to use 0.85 three times, as following:

Therefore, the ball would end up at 9.2 feet after the third bounce
Answer: Option A